Abstract

Abstract Using an atomistic shell model we study the temperature dependence of the ferroelectric properties of BaTiO 3 under biaxial compressive strain applicable to growth on perovskites substrate. Molecular dynamics simulations show a “ r → c → p ” sequence of phase transitions when temperature is increased, and the absence of an “ ac phase”. The first-order paraelectric-to-ferroelectric phase transition presents in bulk changes to a second-order one as a consequence of the in-plane constraint imposed by the mechanical boundary conditions. From the tetragonal ferroelectric c phase, the transition takes place in a finite range of temperature where the lattice parameter normal to the plane keeps approximately constant until T c is reached. Analysis of the local polarization behavior reveals an order–disorder dynamics as the dominant mechanism of the transition.

Highlights

  • Ferroelectric materials are attractive for device applications due to their ability to maintain a macroscopic polarization that can be switched by the application of an electric field.[1]

  • [3] For example, using molecular beam epitaxy and pulsed laser deposition, thin films of the prototypical ferroelectric perovskite BaTiO3 were biaxially grown on GdScO3 and on DyScO3; it was found that Tc and the remanent polarization were much higher than in bulk BaTiO3.[4]. It was shown that the phase-transition nature changes to second order with respect to the firstorder transition in the bulk crystal

  • One can clearly see that the fix in-plane strain mimicking a substrate replaces the four phases present in bulk BaTiO3 by the following three phases

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Summary

Introduction

Ferroelectric materials are attractive for device applications due to their ability to maintain a macroscopic polarization that can be switched by the application of an electric field.[1]. The first-order paraelectric to ferroelectric phase transition presents in bulk changes to a second-order one as a consequence of the in-plane constraint imposed by the mechanical boundary conditions.

Results
Conclusion

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